(Solved): 11.3-11.4 - Integral and Comparison Tests: Problem 6 (1 point) Use the integral test to determine w ...

11.3-11.4 - Integral and Comparison Tests: Problem 6 (1 point) Use the integral test to determine whether each of the following series comverges or diverges. For each, fill in the integrand and the value of the integral. Enter diverges if the integral diverges. Then indicate the convergence of the sum. A. \( \sum_{n=1}^{\infty} \frac{1}{s^{n}} \) Compare with \( \int_{e}^{\infty} \quad d n= \) (Evaluate your integral with bottom limit \( c=1 \). ) This sum A. converges B. diverges B. \( \sum_{n=1}^{\infty} \frac{n+4}{n^{2}+8 n+1} \) Compare with \( \int_{e}^{\infty} \quad d n= \) (Evaluate your integral with bottom Amit \( c=1 \) ). This sum A. converges B. diverges Note: You can eam partial credit on this problem. You have atternpted this problem 1 time. Your overall recorded score is \( 33 \% \). You have unlimited atternpts femaining